Examples of using The triangles in English and their translations into Tagalog
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Ecclesiastic
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Colloquial
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Computer
But the triangles and are similar, thus.
Let and be the-excenters of the triangles and.
Then: the triangles and are similar to each other.
Given are the areas of the triangles,,,, and.
Prove that the triangles, and are similar to each other.
People also translate
Show that the perimeters of the triangles and are equal.
Sew the triangles together on the two short sides.
Thus we established that the triangles are similar.
And we have: the triangles and are similar. then it shows that.
If, then prove that the orthocentres of the triangles, and lie on one line.
Prove that the triangles and have the same area.
All the triangles are directly similar, since and are constant.
Prove that the circumcircles of the triangles and have the same center.
The triangles are isosceles, and have the same angles, so they are similar.
Now take athinner gift ribbon and place it from the back exactly in the resulting tips of the triangles and knot it several times.
Is constant, so all the triangles are directly similar.
Thus the triangles are centrally similar, having their corresponding sides parallel.
What is the largest number of the triangles that can have the same area?
Consider all the triangles which have a fixed base and whose altitude from is a constant.
If and are respectively the incenters in the triangles and, prove that is a right angle.
This, however, means that the triangles are similar(because they have three pairs of perpendicular sides), so, Q.E.D.
Given coplanar points, no three collinear,prove that at most of the triangles formed by the points have all angles acute.
It is given that, among the triangles,, and, one can find an isosceles triangle and a right-angled triangle. .
Together with, this yields that the triangles and are similar, what, in turns, shows us that.
Thus, proving that the circumcircles of the triangles and are orthogonal is equivalent to proving that the tangents to the circumcircles of the triangles and at the point are perpendicular.
Consider the areas of the triangles and, and the area of the rectangle.
Prove that the orthocenters of the triangles,, and are the four vertices of a rectangle.